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三维磁粒子成像系统功能分析。

Analysis of a 3-D system function measured for magnetic particle imaging.

机构信息

Philips Technologie GmbH Innovative Technologies, Research Laboratories, 22335 Hamburg, Germany.

出版信息

IEEE Trans Med Imaging. 2012 Jun;31(6):1289-99. doi: 10.1109/TMI.2012.2188639. Epub 2012 Feb 22.

Abstract

Magnetic particle imaging (MPI) is a new tomographic imaging approach that can quantitatively map magnetic nanoparticle distributions in vivo. It is capable of volumetric real-time imaging at particle concentrations low enough to enable clinical applications. For image reconstruction in 3-D MPI, a system function (SF) is used, which describes the relation between the acquired MPI signal and the spatial origin of the signal. The SF depends on the instrumental configuration, the applied field sequence, and the magnetic particle characteristics. Its properties reflect the quality of the spatial encoding process. This work presents a detailed analysis of a measured SF to give experimental evidence that 3-D MPI encodes information using a set of 3-D spatial patterns or basis functions that is stored in the SF. This resembles filling 3-D k-space in magnetic resonance imaging, but is faster since all information is gathered simultaneously over a broad acquisition bandwidth. A frequency domain analysis shows that the finest structures that can be encoded with the presented SF are as small as 0.6 mm. SF simulations are performed to demonstrate that larger particle cores extend the set of basis functions towards higher resolution and that the experimentally observed spatial patterns require the existence of particles with core sizes of about 30 nm in the calibration sample. A simple formula is presented that qualitatively describes the basis functions to be expected at a certain frequency.

摘要

磁性粒子成像(MPI)是一种新的层析成像方法,可以定量绘制体内磁性纳米粒子的分布。它能够以足够低的粒子浓度进行容积实时成像,从而实现临床应用。对于 3D-MPI 的图像重建,使用系统函数(SF)来描述所采集的 MPI 信号与信号空间起源之间的关系。SF 取决于仪器配置、应用的磁场序列和磁性粒子的特性。它的特性反映了空间编码过程的质量。这项工作对测量的 SF 进行了详细分析,以提供实验证据,证明 3D-MPI 使用存储在 SF 中的一组 3D 空间模式或基函数来编码信息。这类似于在磁共振成像中填充 3D-k 空间,但速度更快,因为所有信息都在较宽的采集带宽上同时采集。频域分析表明,用所提出的 SF 可以编码的最精细结构小至 0.6 毫米。进行了 SF 模拟,以证明较大的粒子核将基函数集扩展到更高的分辨率,并且在实验中观察到的空间模式需要校准样品中存在约 30nm 粒径的粒子。提出了一个简单的公式,定性地描述了在特定频率下预期的基函数。

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